It wouldn't work when this kind of loop is generated by macros/templates in some unreachable case left after const folding.
1,593 karma · joined March 27, 2012
It wouldn't work when this kind of loop is generated by macros/templates in some unreachable case left after const folding.
Lean can be used as a regular programming language. There's also languages like idris2 and f-star, but they don't seem to have much traction.
If it's not actively snowing for a few days roads get clear by thawing during day because of salt/cars being hot/sun shining.
The "summer tyres get too hard in the cold" idea could very well come from places where the typical winter is at least < -5°C. It's not uncommon in central/eastern/northern europe for temperatures to be < -10°C for extended periods of time.
> down to 0C / 32 F (he didn't test colder conditions)
I get that people live in different places, but that's a huge caveat. How's that winter if you're not below 0°C? That sounds like "winter tires are worse than all-seasons tires in winter if you exclude winter".
And slash/!
But then you need to watch for bugs coming from interaction with previous changes and in 700k loc that might be nontrivial. How do you know which states are reachable and which are not? That takes time.
It only takes a botched condition here (forgot a "not"? swapped "and"/"or"?), a swapped variable name there, code that looks ok, but isn't.
And I suspect that cross section of people writing C code you want to verify with formal verification folks is not particularly big.
The design is very human.
> Rather, the remedy for Plaintiffs’ injuries lies in pursuing tort claims, electing representatives who will better manage the public-water system, and petitioning their representatives for other remedies.
which is easier said than done.
From outside of US this seems extremely ass backwards.
> The Peano axioms can be derived from set theoretic constructions of the natural numbers and axioms of set theory such as ZF.[15]
If you're going against the general consensus you should present something more than nebulous assertions that it's wrong.
You don't need to add any axioms, you just build some sets to represent numbers and make operations that act the same way as arithmetic, define some equality relations. Then you derive rules of arithmetic for your handcrafted arithmetic using ZF axioms and you're good. You get axioms of arithmetic derived from your regular axioms without adding them as new axioms to your theory.
https://en.wikipedia.org/wiki/Zermelo%E2%80%93Fraenkel_set_t...
One of reasons why I stopped trying to make mac/ios apps.